Modelling the Progression towards Duodenal Cancer among Patients with Familial Polyposis on the Basis of Two Different Score Profiles

The objective was to design a method that considers, on clinical arguments, the likely existence of patient subgroups with different evolution profiles. The method is applied in familial adenomatous polyposis to predict the proportion of patients that would develop duodenal cancer. A subject-specifi...

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Published inEuropean journal of epidemiology Vol. 20; no. 4; pp. 339 - 343
Main Authors Gutknecht, C., Iwaz, J., Boutitie, F., Saurin, J.-C., Ecochard, R.
Format Journal Article
LanguageEnglish
Published Dordrecht Springer 01.04.2005
Springer Nature B.V
Springer Verlag
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ISSN0393-2990
1573-7284
DOI10.1007/s10654-005-0371-x

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Abstract The objective was to design a method that considers, on clinical arguments, the likely existence of patient subgroups with different evolution profiles. The method is applied in familial adenomatous polyposis to predict the proportion of patients that would develop duodenal cancer. A subject-specific linear mixed-effects model was elaborated to explicitly model heterogeneity in regression parameters. The estimates of the parameters were obtained by Bayesian inference using Gibbs sampling. The application concerned two potential polyposis subgroups: stable-state and progressive. Each patient's score was expressed in function of his putative subgroup, the reference subgroup mean score (intercept), the rate of change (slope), and time. The estimated proportion of stable-state patients was 35%. In progressive-state patients, the estimated annual score increase was 0.38 (95% CI: 0.27-0.48). The regression model predicted that the proportion of patients with a score ≥9 is near 43% at age 60 (36-50%) and 50% at 70 (43-57%). The method indicates the evolution profile of each subject, which facilitates therapeutic decisions. The modelling may be extended to other more complex situations with several subgroups, with different change rates, or with various genetic or therapeutic profiles.
AbstractList The objective was to design a method that considers, on clinical arguments, the likely existence of patient subgroups with different evolution profiles. The method is applied in familial adenomatous polyposis to predict the proportion of patients that would develop duodenal cancer. A subject-specific linear mixed-effects model was elaborated to explicitly model heterogeneity in regression parameters. The estimates of the parameters were obtained by Bayesian inference using Gibbs sampling. The application concerned two potential polyposis subgroups stable-state and progressive. Each patient's score was expressed in function of his putative subgroup, the reference subgroup mean score (intercept), the rate of change (slope), and time. The estimated proportion of stable-state patients was 35. In progressive-state patients, the estimated annual score increase was 0.38 (95% CI: 0.27-0.48). The regression model predicted that the proportion of patients with a score >/=9 is near 43% at age 60 (36-50) and 50 at 70 (43-57). The method indicates the evolution profile of each subject, which facilitates therapeutic decisions. The modelling may be extended to other more complex situations with several subgroups, with different change rates, or with various genetic or therapeutic profiles.[PUBLICATION ABSTRACT]
The objective was to design a method that considers, on clinical arguments, the likely existence of patient subgroups with different evolution profiles. The method is applied in familial adenomatous polyposis to predict the proportion of patients that would develop duodenal cancer. A subject-specific linear mixed-effects model was elaborated to explicitly model heterogeneity in regression parameters. The estimates of the parameters were obtained by Bayesian inference using Gibbs sampling. The application concerned two potential polyposis subgroups: stable-state and progressive. Each patient's score was expressed in function of his putative subgroup, the reference subgroup mean score (intercept), the rate of change (slope), and time. The estimated proportion of stable-state patients was 35%. In progressive-state patients, the estimated annual score increase was 0.38 (95% CI: 0.27-0.48). The regression model predicted that the proportion of patients with a score > or = 9 is near 43% at age 60 (36-50%) and 50% at 70 (43-57%). The method indicates the evolution profile of each subject, which facilitates therapeutic decisions. The modelling may be extended to other more complex situations with several subgroups, with different change rates, or with various genetic or therapeutic profiles.
The objective was to design a method that considers, on clinical arguments, the likely existence of patient subgroups with different evolution profiles. The method is applied in familial adenomatous polyposis to predict the proportion of patients that would develop duodenal cancer. A subject-specific linear mixed-effects model was elaborated to explicitly model heterogeneity in regression parameters. The estimates of the parameters were obtained by Bayesian inference using Gibbs sampling. The application concerned two potential polyposis subgroups: stable-state and progressive. Each patient's score was expressed in function of his putative subgroup, the reference subgroup mean score (intercept), the rate of change (slope), and time. The estimated proportion of stable-state patients was 35%. In progressive-state patients, the estimated annual score increase was 0.38 (95% CI: 0.27-0.48). The regression model predicted that the proportion of patients with a score > or = 9 is near 43% at age 60 (36-50%) and 50% at 70 (43-57%). The method indicates the evolution profile of each subject, which facilitates therapeutic decisions. The modelling may be extended to other more complex situations with several subgroups, with different change rates, or with various genetic or therapeutic profiles.The objective was to design a method that considers, on clinical arguments, the likely existence of patient subgroups with different evolution profiles. The method is applied in familial adenomatous polyposis to predict the proportion of patients that would develop duodenal cancer. A subject-specific linear mixed-effects model was elaborated to explicitly model heterogeneity in regression parameters. The estimates of the parameters were obtained by Bayesian inference using Gibbs sampling. The application concerned two potential polyposis subgroups: stable-state and progressive. Each patient's score was expressed in function of his putative subgroup, the reference subgroup mean score (intercept), the rate of change (slope), and time. The estimated proportion of stable-state patients was 35%. In progressive-state patients, the estimated annual score increase was 0.38 (95% CI: 0.27-0.48). The regression model predicted that the proportion of patients with a score > or = 9 is near 43% at age 60 (36-50%) and 50% at 70 (43-57%). The method indicates the evolution profile of each subject, which facilitates therapeutic decisions. The modelling may be extended to other more complex situations with several subgroups, with different change rates, or with various genetic or therapeutic profiles.
The objective was to design a method that considers, on clinical arguments, the likely existence of patient subgroups with different evolution profiles. The method is applied in familial adenomatous polyposis to predict the proportion of patients that would develop duodenal cancer. A subject-specific linear mixed-effects model was elaborated to explicitly model heterogeneity in regression parameters. The estimates of the parameters were obtained by Bayesian inference using Gibbs sampling. The application concerned two potential polyposis subgroups: stable-state and progressive. Each patient's score was expressed in function of his putative subgroup, the reference subgroup mean score (intercept), the rate of change (slope), and time. The estimated proportion of stable-state patients was 35%. In progressive-state patients, the estimated annual score increase was 0.38 (95% CI: 0.27-0.48). The regression model predicted that the proportion of patients with a score ≥9 is near 43% at age 60 (36-50%) and 50% at 70 (43-57%). The method indicates the evolution profile of each subject, which facilitates therapeutic decisions. The modelling may be extended to other more complex situations with several subgroups, with different change rates, or with various genetic or therapeutic profiles.
Author Iwaz, J.
Gutknecht, C.
Ecochard, R.
Saurin, J.-C.
Boutitie, F.
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Cites_doi 10.1016/S0022-5193(83)80003-4
10.1055/s-1999-41
10.1080/01621459.1961.10482130
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10.1200/JCO.2004.06.028
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10.1016/S0140-6736(89)90840-4
10.1080/01621459.1996.10476679
10.1007/BF02150736
10.2307/3109760
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Issue 4
Keywords Human
Prognosis
Duodenum
Digestive system
Familial adenomatous polyposis
Mixture model
Familial adenomatous polyposis coli
Malignant tumor
Small intestine
Epidemiology
Modeling
Genetic disease
Follow up study
Duodenal cancer
Digestive diseases
Intestinal disease
Evolution
Models
Public health
Longitudinal model
Language English
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CC BY 4.0
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Snippet The objective was to design a method that considers, on clinical arguments, the likely existence of patient subgroups with different evolution profiles. The...
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SubjectTerms Adenoma
Adenomatous polyposis coli
Adenomatous Polyposis Coli - complications
Adenomatous Polyposis Coli - physiopathology
Adult
Bayes Theorem
Biological and medical sciences
Cancer
Cancer Epidemiology
Disease models
Disease Progression
Duodenal Neoplasms - etiology
Epidemiology
Evolution
Families & family life
Female
France
Gastroenterology. Liver. Pancreas. Abdomen
Gaussian distributions
Heterogeneity
Humans
Intestinal neoplasms
Life Sciences
Linear Models
Male
Medical sciences
Middle Aged
Modeling
Other
Parametric models
Patient assessment
Population estimates
Prognosis
Prospective Studies
Small intestine
Stomach. Duodenum. Small intestine. Colon. Rectum. Anus
Tumors
Title Modelling the Progression towards Duodenal Cancer among Patients with Familial Polyposis on the Basis of Two Different Score Profiles
URI https://www.jstor.org/stable/25047457
https://www.ncbi.nlm.nih.gov/pubmed/15971506
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https://www.proquest.com/docview/67958267
https://hal.science/hal-00427729
Volume 20
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